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一种结合二次逼近的斑鬣狗优化算法用于训练小波神经网络的混合方法。

A Hybrid Approach of Spotted Hyena Optimization Integrated with Quadratic Approximation for Training Wavelet Neural Network.

作者信息

Panda Nibedan, Majhi Santosh Kumar, Pradhan Rosy

机构信息

Department of Computer Science and Engineering, Veer Surendra Sai University of Technology, Burla, Odisha 768018 India.

Department of Computer Science and Engineering, SOE, Presidency University, Bengaluru, Karnataka 560064 India.

出版信息

Arab J Sci Eng. 2022;47(8):10347-10363. doi: 10.1007/s13369-022-06564-4. Epub 2022 Feb 1.

Abstract

Spotted hyena optimization (SHO) is one of the newly evolved swarm-based metaheuristic optimization methods based on the social life cycle of hyenas. In recent times SHO is being applied to various engineering applications as well as to solve real-life complications. In this paper, we have hybridized SHO with quadratic approximation operator (QAO), termed as QASHO. The proposed QASHO has been scrutinized to enhance the exploitation ability, aiming to achieve global optimum, as QAO performs better within the local confinement region. Furthermore, the proposed approach shows improved strength in terms of escaping from the local minima trap, as in each iteration we discard some of the worst individuals by some suitable ones. To validate the proficiency of the proposed QASHO approach, 28 standard problems have been preferred in connection with IEEE-CEC-2017. The outcome observed from the suggested method has also equated with contemporary metaheuristic approaches. To prove the statistical significance, a nonparametric test has also been accomplished. Additionally as a real-life application, the suggested approach QASHO has utilized to train wavelet higher-order neural networks (HONN) by choosing datasets from the UCI store. The above correlations reveal that QASHO can deal with complex optimization tasks.

摘要

斑鬣狗优化算法(SHO)是一种基于鬣狗社会生活周期新发展起来的基于群体的元启发式优化方法。近年来,SHO被应用于各种工程应用以及解决现实生活中的复杂问题。在本文中,我们将SHO与二次近似算子(QAO)进行了混合,称为QASHO。由于QAO在局部限制区域内表现更好,因此对提出的QASHO进行了仔细研究,以提高其利用能力,旨在实现全局最优。此外,所提出的方法在逃离局部极小值陷阱方面表现出更强的能力,因为在每次迭代中,我们用一些合适的个体替换一些最差的个体。为了验证所提出的QASHO方法的有效性,我们选择了与IEEE-CEC-2017相关的28个标准问题。从所提出的方法中观察到的结果也与当代元启发式方法进行了比较。为了证明统计显著性,还完成了一项非参数检验。此外,作为一个实际应用,所提出的QASHO方法已被用于通过从UCI存储库中选择数据集来训练小波高阶神经网络(HONN)。上述相关性表明,QASHO可以处理复杂的优化任务。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/7236/8805428/4922569d54a6/13369_2022_6564_Fig1a_HTML.jpg

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